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Philosophical Things I Have Learned from Math

After a life-long despiction for math, I have decided finally that I owe a debt of gratitude.

PHILOSOPHICAL THINGS I HAVE LEARNED FROM MATH Applicationism: so far as it can't prevent pain, philosophy is basically a reasoning enterprise. Typological Wholeness: whole numbers are fairly sacred. Process = Progress: if you want to add more process, it has to mean something. Whole-Part Relations: subsets matter for the set. Binding Formulas: oftentimes, logic requires specific formulations. Maximal Incompleteness: if you want to be complete, you have to be good. Coincidental Genius: what makes something good is that it is good, not that you think it's good. Tropism: different rules hold under different conditions. Standardism: accept or reject the rules, but formalism first and informalism second. Populating the Data: structuring a system may require populations of lesser concepts. Degrees of Abstraction: modes are clearly less than systems, but more than variables. Conquer the Problem of Identity: avoid arbitrariness. Use acceptable categories. Be Rigorous: make sure a system is a system, and not an arbitrary system. Use Readable Language: more than being simple, being legible. RELATED WORKS Coppedge, Nathan. Systems Theory (Formal-, applied-, rubric-, etc.). Charleston: CIP, 2016. Nathan Coppedge / SCSU 2016/05/17, p.
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